SSC CPO 13th-March-2019-Shift-1

Instructions

For the following questions answer them individually

SSC CPO 13th-March-2019-Shift-1 - Question 101


In the given pie-chart. the amount spend on education is what percent of the savings?

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SSC CPO 13th-March-2019-Shift-1 - Question 102


Two numbers are in the ratio 5 : 11. If their HCF is 24, then the sum of two these numbers is:

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SSC CPO 13th-March-2019-Shift-1 - Question 103


One side of a rhombus is 26 cm and one of the diagonal is 48 cm. What is the area of the rhombus?

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SSC CPO 13th-March-2019-Shift-1 - Question 104


If the seven digit number 56x34y4 is divisible by 72, then what is the least value of (x + y)?

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SSC CPO 13th-March-2019-Shift-1 - Question 105


$$ABCD$$ is a cyclic quadrilateral such that $$AB$$ is the diameter of the circle circumscribing it and $$\angle ADC=155^\circ$$. then what is the measure of $$\angle BAC$$?

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SSC CPO 13th-March-2019-Shift-1 - Question 106


In a class of 70 students, 40% are girls and remaining are boys. The average marks of the boys are 63 and that of the girls are 70. What is the average marks of the whole class?

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SSC CPO 13th-March-2019-Shift-1 - Question 107


The sides of a triangle are 16 cm, 30 cm and 34 cm respectively. At each vertices, circles of radius 7 cm are drawn. What is the area of the triangle. excluding the portion covered by the sectors of the triangle? ($$\pi = \frac{22}{7}$$ )

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SSC CPO 13th-March-2019-Shift-1 - Question 108


If $$a^3 - b^3 = 1603$$ and $$(a - b) = 7$$, then $$(a + b)^2 - ab$$ is equal to:

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SSC CPO 13th-March-2019-Shift-1 - Question 109


If a train runs with the speed of 36 km/h, it reaches its destination 15 minutes late. However, if its speed is 45 km/h. it is late by only 4 minutes. The correct time to cover its journey in minutes is:

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SSC CPO 13th-March-2019-Shift-1 - Question 110


From a point $$P$$ outside the circle with centre $$O$$. two tangents $$PA$$ and $$PB$$ are drawn to meet the circle at $$A$$ and $$B$$ respectively. If $$\angle APB = 70^\circ$$. then $$\angle OAB$$ is equal to:

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